The expression for ‘ 1 subtracted from p’ is
(a) P + 1
(b) p – 1
(c) 1 – p
(d) – 1 – P​

If (2p+1/p)=4 , the value of (p^3+1/(8p^3)) is (a) 4 (b) 5 (c) 8 (d) 15

If P(A)=a,P(B)=b and P(A nn B)=c then the expression of P(A'nn B') in terms of a,b and c is (A) 1-a-b-c(B)a+b-c (C) 1+a-b-c(D)1-a-b+c

If p_(1), p_(2) and p_(3) and are respectively the perpendiculars from the vertices of a triangle to the opposite sides, prove that : (1)/(p_(1)) + (1)/(p_(2)) + (1)/(p_(3)) = (1)/(r ) .

If p is a positive fraction less than 1, then (a) (1)/(p) is less than 1( b ) (1)/(p) is a positive integer (c) p^(2) is less than p(d)(2)/(p)-p is a positive number

The expression, log_p log_p ((((p)^(1/p))^(1/p))^(1/p))....n time )^(1/p) where p > 2, p in N, when simplified is

f62+(p-1)+4^n= (A) p (B) -p (C) 2p (D) -2p

Let A, B and C be three mutually exclusive events such that P(A) = p_(1), P(B) = p_(2) " and " P( C) = p_(3) . Then, Let p_(1) = 1/3(1+3p), p_(2) = 1/4(1-p) " and " p_(3) = 1/4(1-2p) , then p belongs to